Examination Papers |
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State the conditions under which the equation ax2 + by® + 2hxy + 2fy +298 + c = 0 denotes each of the conic sections , axes rectangular . Find the condition under which it denotes two straight lines ? 5. The line y = mx + h is to touch ...
State the conditions under which the equation ax2 + by® + 2hxy + 2fy +298 + c = 0 denotes each of the conic sections , axes rectangular . Find the condition under which it denotes two straight lines ? 5. The line y = mx + h is to touch ...
Pagina
noment of inertia of a body for any lent of inertia for the parallel axis tre by the product of the mass into ance between the axes . 1 + 1 ) dx + ( 2x2 – 9y ? ) dy to find u . ation to the curve for which the a is equal to the ...
noment of inertia of a body for any lent of inertia for the parallel axis tre by the product of the mass into ance between the axes . 1 + 1 ) dx + ( 2x2 – 9y ? ) dy to find u . ation to the curve for which the a is equal to the ...
Pagina
Show that the area of a curve referred to rectangular axes is sy.dx , and find the area of the curve 22 whose equation is y2 = a3 + x3 = N.B. - Papers on methods in Conics , & c . , will appear next year . Mental and Moral Philosophy .
Show that the area of a curve referred to rectangular axes is sy.dx , and find the area of the curve 22 whose equation is y2 = a3 + x3 = N.B. - Papers on methods in Conics , & c . , will appear next year . Mental and Moral Philosophy .
Pagina
Indicate the ratios of the axes for the following forms of the cubic system : cube , triakisoctahedron ( three - faced octahedron ) , deltohedron , tetrahedron , and tetrahexahedron ( four - faced cube ) . 7.
Indicate the ratios of the axes for the following forms of the cubic system : cube , triakisoctahedron ( three - faced octahedron ) , deltohedron , tetrahedron , and tetrahexahedron ( four - faced cube ) . 7.
Pagina
Obtain an equation for a live in terms of the intercepts ( 11 , b ) upon the axes . If this line remains at a constant distance ( c ) from the origin , find a relation connecting a , b and c . 3. If ax ?
Obtain an equation for a live in terms of the intercepts ( 11 , b ) upon the axes . If this line remains at a constant distance ( c ) from the origin , find a relation connecting a , b and c . 3. If ax ?
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Informații bibliografice
| Titlu | Examination Papers |
| Autor | Queen's University (Kingston, Ont.) |
| Publicată | 1886 |
| Exemplar original de la | Universitatea Harvard |
| Scanată la | 9 mai 2007 |
| Exportă citatul | BiBTeX EndNote RefMan |